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Discrete infinity harmonic functions: Towards a unified interpolation framework on graphs

机译:离散无穷次谐波函数:建立图上的统一插值框架

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In this paper, we introduce fast and robust digital algorithms for solving the Dirichlet problem with ∞-harmonic functions on graphs. Several PDEs and variational techniques have been proposed for a number of interpolation problems. Our motivation for this work is to extend some of these PDEs on graphs to deal with interpolation problems with a new approach in a discrete framework using the ∞-Laplacian on weighted graphs arbitrary topology. We show the experimental results for some applications of image interpolation that demonstrate the efficiency of our method and point out the interest of the novel algorithm with p = ∞ for interpolation problems.
机译:在本文中,我们介绍了用于解决图上具有∞谐波函数的Dirichlet问题的快速且鲁棒的数字算法。对于许多插值问题,已经提出了几种PDE和变分技术。我们进行这项工作的动机是使用权重图上的∞-Laplacian任意拓扑在离散框架中使用新方法扩展图上的某些PDE,以处理插值问题。我们展示了一些图像插值应用的实验结果,这些结果证明了我们方法的效率,并指出了p =∞的新型算法对插值问题的兴趣。

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